NISM Certifications · NISM-Series-XV: Research Analyst · Fundamentals of Research
Which of the following is a limitation of using a simple average of past growth rates rather than a geometric mean to describe multi-year investment returns?
The arithmetic mean can overstate the compounded return when returns fluctuate widely. For instance, gains of 50% and then losses of 50% average zero, yet the investor ends with only 75% of the initial wealth. The geometric mean correctly reflects compounding and is preferred for multi-period returns.
- AThe arithmetic mean can overstate the compounded return when returns are volatileCorrect
- BThe arithmetic mean always understates compounded return
- CThe geometric mean ignores the effect of compounding
- DThe arithmetic mean cannot be computed for negative returns
Explanation
With volatile returns, the arithmetic average is higher than the geometric mean, so it overstates actual compounded growth. For example, +50% then -50% averages 0% but leaves wealth at 75% of the start. The geometric mean captures compounding.
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